Course Code                               : 0502407

 Course Name                              : Mathematic for Engineers II

 Instructor                                    : Lec. Abdullah Bakır

 Theoretical/ Practical/Credit       :  4 / 0/ 4

 

Learning Activity

Estimated Time(Hour)

Evaluation

Theoretical Course (14 Week)

3 x 14 = 42

Participation to class

Guided Problem Solving

2 x 14 = 28

Active Participation

Individual Study

3 x 14 = 42

 

Weekly homework problems be solved

1 x 14 = 14

Individual or teamwork and report preparation for homework’s.

Term project

None

 

Midterm Exams

4 x 2 = 8

Closed Book

Final Exam

For Exam            : 2

Individual Study: 8

Closed Book

Quiz (4 Piece)

Individual Study: 8

Closed Book

Research (internet / library)

 

 

Other (documentary / movie watching)

 

 

Other (conference, panel, etc.. Attend meetings)

 

 

Total Course Load (Hours)

152

 

 

 

Code of Course & Name

:

0502407 Mathematic for Engineers II

Type of Course

:

Compulsory

Prerequisite/Recommended 

:

None

Year/Semester

:

2st Year / Spring Semester

Credit

:

4

coordinate of course

:

Lec  Abdullah Bakır

Division/Department/Program

:

Mechanical Engineering /Licence

Instructor

:

Lec  Abdullah Bakır

 

Room/Number classroom

:

M.M. 2

Time of course

:

13:00-16:30

Meeting time

:

10:00-12:00

Groups

:

One group

Objective of the Course

 

:

This course is to teach basic differential and to  Show the application of these equations to various engineering problems

Course Contents

 

:

Differential equations. Existence and uniqueness of solutions. First order differential equations.  Applications of first-order differential equations. Second-order differential equations with constant coefficients. Use of operator method in solving the nth-order linear differential equations with constant coefficient. Cauchy and Legendre equations. Laplace transformations. Power series solutions of differential equations. Introduction to partial differential equations.

Textbook/Recommended

Reading

 

:

1.        Hilmi HACISALİHOĞLU, “Temel ve Genel Matematik”, 1990.

2.        Boyce W.E, and DiPrima R.C., “Elementary Differantial Equations” 7th edition, John Wiley and Sons, New-York, 2001. R.C.

3.        Thomas G.B., Finey R.L., “Calculus and Analytic Geometry”,  Part 2, 8th edition, Addison-Wesley, New-York, 1992.

4.        Hughers H., Gleason M., at al. “ Single and Multivariable Calculus” John Wiley, 3rd edition, New-York, 2002.

5.        Johnston E.H. and Mathews J.C..“Calculus”, Addison Wesley,  New-York, 2002.

6.        Prof. Dr. Gabil ALİYEV, 1995, “Kısmi Türevli Diferansiyel Denklemler”, Milli Eğitim Basımevi

 

Semester Teaching Plan

1.     Differential equations. Existence and uniqueness of solutions

2.    Gauss, Gren ve Stokes formula

3. General definition at the differential equations

4.    First order differential equations

5.    Second-order differential equations with constant coefficients

6.    General again

7.    Midterm exam

8. Use of operator method in solving the nth-order linear differential equations with constant coefficient

9. Use of operator method in solving the nth-order linear differential equations with constant coefficient

10.  General again

11. General again

12.  General again

13.   Power series solutions of differential equations. Introduction to partial differential equations.

14.  General again

 

Form of Assessment

One written midterm exam (40% ); one written final exam (60%)